activity
20132018
most citedA new minimal chordal completion

2 citations · 2 across the 12 of their papers we have counts for

collaborators

13 papers

math.CO2018★ 2 cited

A new minimal chordal completion

Jihoon Choi, Soogang Eoh, Suh-Ryung Kim

In this paper, we present a minimal chordal completion of a graph satisfying the inequality for the non-chordality index of . In terms…

math.CO2018

The niche graphs of bipartite tournaments

Soogang Eoh, Jihoon Choi, Suh-Ryung Kim +1

In this paper, we completely characterize the niche graphs of bipartite tournaments and find their interesting properties.

math.CO2018

A graph with the partial order competition dimension greater than five

Jihoon Choi, Soogang Eoh, Suh-Ryung Kim

In this paper, we use the Erdös-Szekeres lemma to show that there exists a graph with partial order competition dimension greater than five.

math.CO2018

The graph grabbing game on -weighted graphs

Soogang Eoh, Jihoon Choi

The \emph{graph grabbing game} is a two-player game on a weighted connected graph in which two players, Alice and Bob, alternatively remove non-cut vertices one by one to gain the…

math.CO2016

On -step competition graphs of bipartite tournaments

Jihoon Choi, Soogang Eoh, Suh-Ryung Kim +1

In this paper, we study -step competition graphs of bipartite tournaments. A bipartite tournament means an orientation of a complete bipartite graph. We show that the $(1,2)…

math.CO2016

On the phylogeny graphs of degree-bounded digraphs

Seung Chul Lee, Jihoon Choi, Suh-Ryung Kim +1

Hefner [K. A. S. Hefner, K. F. Jones, S. -R. Kim, R. J. Lundgren and F. S. Roberts: competition graphs, Discrete Applied Mathematics, 32, (1991) 241-262] characterized acyc…

math.CO2016

Competition numbers of planar graphs

Jihoon Choi, Soogang Eoh, Suh-Ryung Kim

In this paper, we relate the competition number of a graph to its edge clique cover number by presenting a tight inequality where …

math.CO2016

On the partial order competition dimensions of chordal graphs

Jihoon Choi, Suh-Ryung Kim, Jung Yeun Lee +1

Choi {\it et al.} [{J.~Choi, K.~S.~Kim, S.~-R.~Kim, J.~Y.~Lee, and Y.~Sano}: {On the competition graphs of -partial orders}, \emph{Discrete Applied Mathematics} (2015), \texttt{…

math.CO2015

On the partial order competition dimensions of chordal graphs

Jihoon Choi, Suh-Ryung Kim, Jung Yeun Lee +1

Choi {\it et al.} [{J.~Choi, K.~S.~Kim, S.~-R.~Kim, J.~Y.~Lee, and Y.~Sano}: {On the competition graphs of -partial orders}, \emph{Discrete Applied Mathematics} (2015), \texttt{…

math.CO2015

On the competition graphs of -partial orders

Jihoon Choi, Kyeong Seok Kim, Suh-Ryung Kim +2

In this paper, we study the competition graphs of -partial orders and obtain their characterization which extends results given by Cho and Kim \cite{chokim} in 2005. We also sho…

math.RA2014

A matrix equation

Taehyeok Heo, Jihoon Choi, Suh-Ryung Kim

In this paper, we study a matrix equation . We factorize based upon the factorization of and then give a necessary and sufficient condition for one o…

math.CO2014

On the competition graphs of -partial orders

Jihoon Choi, Kyeong Seok Kim, Suh-Ryung Kim +2

In this paper, we study the competition graphs of -partial orders and obtain their characterization which extends results given by Cho and Kim \cite{chokim} in 2005. We also sho…

math.CO2013

On the matrix sequence for a Boolean matrix whose digraph is linearly connected

Jihoon Choi, Suh-Ryung Kim

In this paper, we extend the results given by Park {\em et al.} \cite{ppk} by studying the convergence of the matrix sequence for a matrix $A \in \mathcal…